Theoretical analysis demonstrates four-dimensional multi-mouth traversable wormhole construction via holographic duality and entanglement, highlighting geometric connections in quantum gravity.
FINDING: Laboratory traversable wormhole construction uses quantum entanglement and holographic duality, with multi-mouth generalization in 4D spacetime. MATH: Key equations involve ER=EPR conjecture linking entanglement entropy (S) to Einstein-Rosen bridges; metric for traversable wormhole includes negative energy density via quantum fields (Casimir effect, \( Tμν < 0 \)). Multi-mouth wormhole fundamental group \( π_1 = F_2 \) (free group on two generators). No explicit constants or ratios reported. CONNECTION: No direct geometric harmony ratios (0.382, 0.618, etc.) or base-60 found. However, multi-mouth topology (free group \( F_2 \)) relates to hyperbolic geometry and lattice structures (e.g., tessellations of the Poincaré disk), which can involve golden ratio in ideal triangle areas. Crystallographic symmetry not evident. DEPTH: 7 — Advances understanding of spacetime topology and quantum gravity via holography, but lacks new fundamental constants or Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com
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Andrew Stewart Caldin (2026) studied this question.
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